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...In this current article we are analyzing in detail, T-symmetry (time reversal transformation) and P-symmetry (spatial inverse transformations) phenomenons in Armenian Theory of Relativity in one dimensional physical space. For that purpose we are referring and using our previou...

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..., P.R.China Beijing Institute of Civil Engineering and Architecture, Beijing, 100044, P.R.China E-mail: maolinfan@163.com Abstract: An interesting symmetry on multiplication of numbers found by Prof.Smarandache recently. By considering integers or elements in groups on graphs, we extend this symmetry on graphs and find geometrical symmetries. For extending further, Smar...

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...ife satisfaction is achieved by having perfect 60 degree corners. LEVON’S EARTHLY REMAINS I feel nauseous. Did I take too much? TRIANGLE LEVON Symmetry must be maintained. Organization is the great ideal. LEVON’S EARTHLY REMAINS Levon, you still have a body, somewhere. Keep breathing. Don’t shit yourself. TRIANGLE LEVON The following is perfect music... ...

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...Warfare is an ever evolving mixture of combinations: attack and defense, symmetry and asymmetry, maneuver and firepower, mass and economy of force, etc. True operational art manifests itself when the right balance of these combinations is applied to war fighting. This paper analyzes one such combi...

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... Valley Downstream No Zen Wars Don’t Accept Meeting a Stranger Manifesto The Path Revealed Particulars Nothing More Real Ridge-Work Insect Symmetry Progress Messengers Primal Gone Back It’s All About Perception Baths Meaning Less Wych-Hazel Jasmine, Buddha This China Passing Fires Pure Vision In a Flash No Deceit Some Day Big, Heavy Stopping at ...

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...The Tyger Tyger Tyger, burning bright, In the forests of the night: What immortal hand or eye, Could frame thy fearful symmetry?   In what distant deeps or skies Burnt the fire of thine eyes! On what wings dare he aspire? What the hand, dare seize the fire?   And what shoulder, & what art, Could twist the sinews of thy heart? And whe...

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...tin Smarandache … 63 Causality in Kaon Oscillations and Decay, by Thomas R. Love … 72 Examples of Unmatter, by Thomas R. Love … 80 Photon-Neutrino Symmetry and the OPERA Anomaly: a Neutrosophic Viewpoint, by Ervin Goldfain … 82...

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...elements, (Column 8A, Periodic Table), should possess perfect nuclear cubic symmetry, i.e. have a common characteristic of completely filled η potent... ...ple and elegant mathematical relationship provides causal evidence of cubic symmetry in the noble element Z progression. 12. The outer/inner (O/I) ... ...proportionally increasing nuclear volume, uniform nucleon density and cubic symmetry. Thus there is a reasonable basis to assume the proton and nucl... ...large nor too small." [21] 24 The deduced nuclear correlation to cubic symmetry appears stronger, and less arbitrary, as compared to the spheri... ...nd their tendencies for noble-like structures ―within the geometry of cubic symmetry. Helium and hydrogen isotopes appear to define the limits of a... ... and (2s) shells. One might expect then, that the isotope, 4 Be-8 , having symmetry, filled shells, and perfect neutron-proton (n-p) pairing would ... ...as one extra n-p pair in the nucleo, with the remaining two providing outer symmetry. The remaining transition metals are easier: 22 Ti-48 (4) ; ... ...est magnetic ability in the Periodic Table. We thus should expect some major symmetry with iron, and we get it ―two n-p pairs at each octet site and ... ...on. These proposed configurations should be sufficient evidence that cubic symmetry provides a basic methodology for understanding nuclear geometry...

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...he group, and pite I the wreaths about the couch, then stand I about in symmetry.] Father Hudson. Enough, my children, I understand. Leave me awh...

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...t of a general scientific law. This is the "Covering Law Model" and it implies a symmetry between explaining and predicting (at least where priva... ...s is a gigantic classificatory (taxonomic) system. It contains and applies rules of symmetry (left vs. right), physics (light vs. dark, colors), soc... ...rties and mechanisms of action wide and far across the Universe. The principles of symmetry, isotropy, and homogeneity apply to the physical cosmos...

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... of number sequences, the modeling of feelings, the surprize in each poem. Symmetry and anti-simmetry. They are to be understood with a sixth sense....

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... of number sequences, the modeling of feelings, the surprize in each poem. Symmetry and anti-simmetry. They are to be understood with a sixth sense....

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...eyes glued to the forest edge. Branches snapped and suddenly the tiger was there, a form of pure symmetry, stealthily moving its four-hundred-pound ...

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...munity and humanity. Chemistry and the sciences in general, have an innate beauty and a prodigious force that guides us with their fantastic order, symmetry and cycles, to attain the truth. A truth that constitutes the structures and functions of our existence! Science has a built in wisdom and intuitiveness, which compels us to find the inherited order of our world, i...

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...o the approaches of Double Special Relativity (DSR) [70] where the Lorentz symmetry is deformed. Quantum group deformations of the Poincar´ e symmetry... ...ce invariant. They are are fully consistent with Born’s duality Relativity symmetry principle [49] (Q,P)→ → (P,−Q). By inspection we can see that unde... ...in, can verify as well that these transforma- tions satisfy Born’s duality symmetry principle: (T,X)→(E,P), (E,P)→(−T,−X) (2.7b) andb→ 1 b . The latte... ...f the large/small tension duality princi- ple reminiscent of the T-duality symmetry in string theory; i. e. namely, a small/large radius duality, a wi... ... a small/large radius duality, a winding modes/ Kaluza-Klein modes duality symmetry in string compacti- fcations and the Ultraviolet/Infrared entangle... ...principle in phase-spaces follows and the study of the invariance group of symmetry transformations in phase-space allows to show why Planck areas are... ...lves a generalization of Lorentz invariance (and not a deformation of such symmetry) in- volving superpositions of p-branes (p-loops) of all possible ... ... C-space demands enlarging the ordinary Lorentz group (boosts) to a larger symmetry group of C-space Lorentz group and enlarging the degrees of freedo... ...d orientation (spin quantization axis) determined? Is there some dynamical symmetry which determines the preferred orientation (spin quantization axis...

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...s results. Recall that the automorphism group of the graph K n is just the symmetry group of degree n, that is, AutK n =S n . Theorem 3.2.1 All orient... ...1,2] , where, E θ denotes the conjugatcy class containing element θ in the symmetry group S n Proof First, we prove that the induced permutation ξ ∗ o... ...d h jt =1 for t= 1,2,···,2k, where, E θ denotes the conjugacy class in the symmetry group S n containing the element θ. Proof By the structure of the ... ...−2s ,2 s ] denotes the conjugate class with the type [1 n−2s ,2 s ] in the symmetry group S n , and |Φ L (ξ)|=φ(2n) if ξ = θ;ε 1 ,ε 2 ,···,ε n and θ ∈...

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...R and (y, z) ∈ R, then the relation is called anti-transitive. The reflexivity, symmetry and transitivity is described by the following Figure 1.1.5... ...ense in each α-cut of R. This implies that the properties of fuzzy reflexivity, symmetry and max-min transitivity are also cutworthy. Binary relatio... ...tween nodes as defined by the relation, are not directed, since the property of symmetry guarantees that all existing connections appear in both dir... ...xample 1.3.1 while similarity and compatibility relations are characterized by symmetry, ordering relations require asymmetry (or anti- 24 symm... ...n ordering satisfying all the properties of a fuzzy linear ordering except anti-symmetry. Alternatively it can be thought of as a fuzzy preordering ... ...29] by |= A ≡ t A . ( 1 7 ) Whose proof partly uses property (11), of symmetry |= A ≡ t B → t B ≡ t A, (18) and of transitivity ... ...(M1) Q (A, B) = 0 iff A = B (identity property), (M2) Q (A, B) = Q (B, A) (symmetry), (M3) Q (A, C) + Q (C, B) ≥ Q (A, B) (triangle inequality)... ...ram or graph is left for the reader as an exercise. The notion of reflexivity, symmetry and transitivity can be extended for neutrosophic relations...

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...R and (y, z) ∈ R, then the relation is called anti-transitive. The reflexivity, symmetry and transitivity is described by the following Figure 1.1.5... ...ense in each α-cut of R. This implies that the properties of fuzzy reflexivity, symmetry and max-min transitivity are also cutworthy. Binary relatio... ...tween nodes as defined by the relation, are not directed, since the property of symmetry guarantees that all existing connections appear in both dir... ...xample 1.3.1 while similarity and compatibility relations are characterized by symmetry, ordering relations require asymmetry (or anti- 24 symm... ...n ordering satisfying all the properties of a fuzzy linear ordering except anti-symmetry. Alternatively it can be thought of as a fuzzy preordering ... ...29] by |= A ≡ t A . ( 1 7 ) Whose proof partly uses property (11), of symmetry |= A ≡ t B → t B ≡ t A, (18) and of transitivity ... ...(M1) Q (A, B) = 0 iff A = B (identity property), (M2) Q (A, B) = Q (B, A) (symmetry), (M3) Q (A, C) + Q (C, B) ≥ Q (A, B) (triangle inequality)... ...ram or graph is left for the reader as an exercise. The notion of reflexivity, symmetry and transitivity can be extended for neutrosophic relations...

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...laced by a general analytic function of r without destroying the spherical symmetry of (18). Let that function be C(D(r)), D=|r−r 0 |, and so equation... ...f the isotropy group K=SO(5)×SO(2) acts on the Fibers F =S 4 (the internal symmetry space). Locally, and only locally, the Fiber bundle E is the produ... ... 4 ×RP 1 is large enough to implement the action of SO(5) via the internal symmetry space S 4 =SO(5)/SO(4). This justifes the em- bedding procedure of... ...1) of the isotropy groupK=SO(2)×SO(2) acts on the fbers identifed with the symmetry space S 1 (where the U(1) group acts). The Fiber bundle E locally ... ...he power of 1 4 is related to the inverse of the dim(S 4 )=4 (the internal symmetry space SO(5)/SO(4)). From eq-(13) we learnt that the reduction fact... ...mains, this power is given by the inverse of the dimension of the internal symmetry space. 3 The weak and strong coupling constants from Geo- metric P... ...se subgroupH=SO(3) of the isotropy groupK=SO(3)×SO(2) acts on the internal symmetry space S 2 (the fbers). Since the coset space SU(2)/U(1) is a doubl... ...YSICS July, 2005 As indicated above, because the dimension of the internal symmetry space is dim(S 2 )=2, the construction of the normalized measure μ... ... energy scale related to the W + ,W − ,Z 0 boson mass, after sponta- neous symmetry breaking. Finally, we shall derive the value of α Color from eq- (...

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...). Metric spaces of dimension three or lower have the property of spherical symmetry. This means that if the mass that is contained within the orbit... ... material exists in either 3-space or space-time (with background spherical symmetry) so that 68 solutions to differential equations of parti...